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Here ,
side BC || side AD,
ADB=CBD
DBC=65°
side BC || side AD,
ADB=CBD
DBC=65°
Priyakumaripandit123:
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Answered by
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Answer:
Step-by-step explanation:
Angle DBC = Angle ADB (Alternate
Interior angles)
So, angle DBC = 65°
In ∆DBC
Angle D +Angle B +Angle C= 180°
( A.S.P. of ∆)
Angle D + 65° + 50° = 180°
So Angle BDC = 65°
Angle DBA = Angle BDC= 65°
(Alt. Int. Angles)
In ∆ADB
Angle A +Angle D + Angle B=180°
Angle A + 65° + 65°= 180°
So Angle A=50°
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